A proof for the Twin Prime Conjecture

[Carl Fischbach]

The equations below will generate all twin primes for
infinity and will show that the twin prime conjecture
is true.


1) 2*odd(C) -Q = prime A

2) (2^n)*odd(D) -Q = prime B


Prime A and prime B are twin prime pairs.


Q is a sequence of primes 3*5*7*11... which are all potential
factors of prime B which are less than int(prime B)^.5 .

2*odd(C) - (2^n)*odd(D) = -2 or +2

For prime A and Prime B to be twin prime pairs odd(C) and Q must
have no common factors and odd(D) and Q also must have no
common factors.


Examples of the twin prime equation.


2*7 -3 =11
16*1 -3 =13

4*5 -3=17
2*11 -3=19

4*11 -3*5 =29
2*23 -3*5 =31

8*7 -3*5 =41
2*29 -3*5 =43


note int(29)^.5 = 5


A simple statistical analysis will show that these equations will produce
twin primes for infinity. Since primes occur an infinite number of times
equation 1) or 2) will also be prime an infinte number of times. If
twin primes were to end, equation 1) and 2) would be prime and not
prime an infinite number of times as primes occur. For equations 1) or 2)
to be not prime for an infinite number of times, odd(c) and Q or
odd(D) and Q would have to have common factors an infinite number of
times which would be a statistical impossibility, given the probability that
prime A and prime B would both be prime. This statistical impossibility is
proof that twin primes occur for infinity.

[TimSorbet]

Doesn't this belong in Misc Math? The rest of the renowned Dr. Carl Fischbach's threads are there.

[akruppa]

Moved to Misc. Math.

Alex

[flouran]

Originally Posted by Carl Fischbach

The equations below will generate all twin primes for
infinity and will show that the twin prime conjecture
is true.


1) 2*odd(C) -Q = prime A

2) (2^n)*odd(D) -Q = prime B


Prime A and prime B are twin prime pairs.


Q is a sequence of primes 3*5*7*11... which are all potential
factors of prime B which are less than int(prime B)^.5 .

2*odd(C) - (2^n)*odd(D) = -2 or +2

For prime A and Prime B to be twin prime pairs odd(C) and Q must
have no common factors and odd(D) and Q also must have no
common factors.


Examples of the twin prime equation.


2*7 -3 =11
16*1 -3 =13

4*5 -3=17
2*11 -3=19

4*11 -3*5 =29
2*23 -3*5 =31

8*7 -3*5 =41
2*29 -3*5 =43


note int(29)^.5 = 5


A simple statistical analysis will show that these equations will produce
twin primes for infinity. Since primes occur an infinite number of times
equation 1) or 2) will also be prime an infinte number of times. If
twin primes were to end, equation 1) and 2) would be prime and not
prime an infinite number of times as primes occur. For equations 1) or 2)
to be not prime for an infinite number of times, odd(c) and Q or
odd(D) and Q would have to have common factors an infinite number of
times which would be a statistical impossibility, given the probability that
prime A and prime B would both be prime. This statistical impossibility is
proof that twin primes occur for infinity.

This sounds Fischy...
Honestly, just stop. Please.

[davieddy]

Originally Posted by flouran

This sounds Fischy...
Honestly, just stop. Please.

Or "Florid"?

[flouran]

Originally Posted by davieddy

Or "Florid"?

Well, what Mr. Fischbach was saying was of the "crank" nature. Thus, his claims were fishy, and as a pun, I changed it to Fischy.

Florid wouldn't make sense....

[davieddy]

Originally Posted by flouran

Well, what Mr. Fischbach was saying was of the "crank" nature. Thus, his claims were fishy, and as a pun, I changed it to Fischy.

Florid wouldn't make sense....

Perhaps "Floury" would have been better.

[flouran]

Originally Posted by davieddy

Perhaps "Floury" would have been better.

Perhaps. Though I like Fischy better.